The endpoints of ab are a(–8, –6) and b(4, 10). the midpoint is at c(–2, 2). what is true about the point d, the midpoint of cb? check all that apply. the coordinates of d are (2, 6). d partitions ab in a 2: 1 ratio. the coordinates of d are (1, 6). c partitions ad in a 2: 1 ratio. d partitions ab in a 3: 1 ratio.

3rd, 4th and 5th options are correct choices.

Step-by-step explanation:

We have been given that the endpoints of AB are A(–8, –6) and B(4, 10). The midpoint is at C(–2, 2). The point D is the midpoint of CB.

Let us find the coordinates of D using midpoint formula.

Upon substituting coordinates of point C and B is midpoint formula we will get,

Since D is the midpoint of CB, therefore, the coordinates of point D are (1,6) and 3rd option is the correct choice.

Let us find the length of each segment using distance formula.

Now let us check our 2nd, 4th and 5th options one by one.

2. D partitions AB in a 2:1 ratio.

We can represent this information using proportion as:

Upon substituting length of AD and DB we will get,

Since both sides of our equation are not equal, therefore, 2nd option is not a correct choice.

4.  C partitions AD in a 2:1 ratio.

We can represent this information using proportion as:

Upon substituting length of AC and CD we will get,

Since both sides of our equation are equal, therefore, 4th option is a correct choice.

5. D partitions AB in a 3:1 ratio.

We can represent this information using proportion as:

Upon substituting length of AD and DB we will get,

Since both sides of our equation are equal, therefore, 5th option is a correct choice.

step-by-step explanation:

i think the answer is .36

step-by-step explanation:

what i did was only 2.88 divided by 8